1. Solve S = 4v2 for v s = 4v² √s = 2v (√s)/2 = v 2. Solve M = 2x + 3y for y. -2x m-2x=3y /3y (m-2x)/3=3 3. Solve t = p+3r/6 for r. /6 6t=p+3r -p 6t-p=3r /3 (6t-p)/3=r 4. Solve V = π r2h for h. /pir^2 H=v/πr^2 5. Solve P = 2(l + w) for l. What are the missing values in the table? P w l 14 2 5 22 8 3 6. Create your own unique literal equation and solve for one of the variables. Show your work. Then‚ using complete sentences‚ explain how you solved for
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Pre-Calculus—Prerequisite Knowledge &Skills III. Polynomials A. Exponents The expression bn is called a power or an exponential expression. This is read “b to the nth power” The b is the base‚ and the small raised symbol n is called the exponent. The exponent indicates the number of times the base occurs as a factor. Examples—Express each of the following using exponents. a. 5 x 5 x 5 x 5 x 5 x 5 x 5 = b. 8 x 8 x 8 x 8 x 8 x 8 x 8
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Mentor teacher’s name: Jessica Ross Intern (your) name: Samantha Meyer Reflection 1: Physical environment Physical environment: I am interning at Hawthorne Elementary School in Ms. Ross’s classroom on Monday’s from 12:30-3:00. This is her first year teaching elementary and she loves math. She was a math minor and previously taught algebra in high school. Her class is very low in math so she finds this very difficult. In her classroom she has a theme of “the beach”. Her room is highly decorated
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MA2030 589 UNIVERSITY OF MORA TUW A Faculty of Engineering Department of Mathematics B. Sc. Engineering Level 2 - Semester 2 Examination: MA 2030 LINEAR ALGEBRA Time Allowed: 2 hours 2010 September 2010 ADDITIONAL MATERIAL: None INSTRUCTIONS TO CANDIDATES: This paper contains 6 questions and 5 pages. Answer FIVE questions and NO MORE. This is a closed book examination. Only the calculators approved and labeled by the Faculty of Engineering are permitted. This examination
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Financial Polynomial Aayan Khalif Walters Matt 221 Introduction to Algebra Gregory Dlabach‚ Instructor April 27‚ 2014 For this assignment the following in instructions are to complete and review the example of how complete the mat required for the assignment. To solve the problem 90 on page 304 of Elementary and Intermediate Algebra and to be sure that all steps of the squaring of the binominal and multiplication along with any simplification that might be used. Evaluate
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A SAMPLE RESEARCH PAPER/THESIS/DISSERTATION ON ASPECTS OF ELEMENTARY LINEARY ALGEBRA by James Smith B.S.‚ Southern Illinois University‚ 2010 A Research Paper/Thesis/Dissertation Submitted in Partial Fulfillment of the Requirements for the Master of Science Degree Department of Mathematics in the Graduate School Southern Illinois University Carbondale July‚ 2006 (Please replace Name and Year with your information and delete all instructions) Copyright by NAME‚ YEAR All Rights Reserved
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Beyond Numeracy: Ruminations of a Numbers Man By John Allen Paulos Algebra – Some Basic Principles I always liked elementary algebra partly because my first teacher of it had been recruited (dragoonedV1 might be a better word) into teaching the subject even though she didn’t know a quadratic formula from an upper leg regimen. Being honest‚ however‚ she didn’t try to hide this fact‚ and being near retirement‚ she depended on her better students to help her out of any mathematical difficulties
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Real World Radical Formulas Your Name MAT222: Intermediate Algebra (AWP1234E) Instructor Their Name March 9‚ 2012 Real World Radical Formulas Our assignment is to solve problem 103 on page 605‚ parts a and b‚ and problem 104 on page 606‚ both a and b‚ of our text book‚ Elementary and Intermediate Algebra. The assignment revolves around sail boat stability and speed. The formulas we will use can give you a good starting point in planning your craft and journey if used wisely. Knowing
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References: Elementary and Intermediate Algebra‚ 4th Ed.‚ Dugopolski
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Two Variable Inequalities Melissa Hillard MAT222: Intermediate Algebra (GSQ1331C) Instructor Lisa Wallace August 10‚ 2013 Two Variable Inequalities For this assignment the class was asked to solve problem 68 from page 539 of our textbook Elementary and intermediate algebra (Dugopolski‚ 2012). Problem 68 tells the number of refrigerators and TV’s that will fit inside of an 18 wheeler truck. The class is asked to write an inequality to describe the region of the graph that is shaded in
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